When solving inequalities, you can treat it like you would an equation with an equal sign. However,
remember that whenever you multiply or divide by a negative number, you must flip the inequality sign.You're given

and asked to solve for x:
1) Multiply both sides by b

2) Distribute the b to the c and d using the distributive property

3) Divide both sides by -a. Don't forget to flip the inequality sign!

4) Simplify by multiplying the right side by
(aka 1) to get rid of the negative on the a. You don't need to flip the sign here (think of it as dividing and the multiplying by -1, so you flip it twice, which is the same as not flipping at all!)

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Answer: Top right,
